Construct a truth table to decide if the two statements are equivalent.
-~

Question

Quizplus · Accepted Answer

Without knowing what the statement itself means, we can determine that the two statements are equivalent based on the fact that the negation (~) appears on both sides, canceling each other out. Therefore, the truth value of the statement remains the same on both sides. To construct the truth table, we need to first assign truth values (True or False) to each of the propositions involved in the statements. However, we cannot assign truth values to the given string of characters as it is not a well-formed proposition.

Therefore, we can conclude that the given statements are not well-formed propositions and do not have a well-defined truth value. Hence, they cannot be equivalent or non-equivalent.

The answer is A as we cannot compare the equivalence of two statements that are not well-formed propositions.

Construct a Truth Table to Decide If the Two Statements